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b981d09
feat(aggregation): Add MoDoWeighting
KhusPatel4450 b416fba
refactor(aggregation): Address review feedback on MoDoWeighting
KhusPatel4450 e216fff
Merge branch 'main' into feat/modo-weighting
PierreQuinton 2c6188a
refactor(aggregation): Address review feedback on MoDoWeighting
KhusPatel4450 63cf753
refactor(aggregation): Address review feedback on MoDoWeighting
KhusPatel4450 494553d
refactor(aggregation): Use simplex projection from official MoDo impl…
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| Original file line number | Diff line number | Diff line change |
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@@ -41,6 +41,7 @@ Abstract base classes | |
| krum.rst | ||
| mean.rst | ||
| mgda.rst | ||
| modo.rst | ||
| nash_mtl.rst | ||
| pcgrad.rst | ||
| random.rst | ||
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| Original file line number | Diff line number | Diff line change |
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| @@ -0,0 +1,7 @@ | ||
| :hide-toc: | ||
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| MoDo | ||
| ==== | ||
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| .. autoclass:: torchjd.aggregation.MoDoWeighting | ||
| :members: __call__, reset |
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| Original file line number | Diff line number | Diff line change |
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| # Partly adapted from https://github.com/heshandevaka/Trade-Off-MOL — MIT License, Copyright (c) 2023 Heshan Fernando. | ||
| # See NOTICES for the full license text. | ||
| from __future__ import annotations | ||
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| from typing import cast | ||
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| import torch | ||
| from torch import Tensor | ||
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| from torchjd.aggregation._mixins import Stateful, _NonDifferentiable | ||
| from torchjd.linalg import Matrix | ||
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| from ._weighting_bases import _MatrixWeighting | ||
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| class MoDoWeighting(_MatrixWeighting, Stateful, _NonDifferentiable): | ||
| r""" | ||
| :class:`~torchjd.aggregation._mixins.Stateful` | ||
| :class:`~torchjd.aggregation.Weighting` [:class:`~torchjd.linalg.Matrix`] from `Three-Way | ||
| Trade-Off in Multi-Objective Learning: Optimization, Generalization and Conflict-Avoidance | ||
| <https://www.jmlr.org/papers/volume25/23-1287/23-1287.pdf>`_ (JMLR 2024). | ||
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| .. warning:: | ||
| The input matrix must be :math:`G = J_1 J_2^\top`, computed from two **independent** | ||
| mini-batches via :func:`torchjd.autojac.jac`. Using a single-batch Gramian | ||
| (:math:`J_1 J_1^\top`) breaks the convergence guarantee. See the usage examples below. | ||
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| :param gamma: Learning rate of the task-weight update. Must be positive. | ||
| :param rho: Non-negative :math:`\ell_2` regularisation coefficient. | ||
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| .. note:: | ||
| The Euclidean projection onto the simplex used in the :math:`\lambda` update is adapted from | ||
| the `official implementation <https://github.com/heshandevaka/Trade-Off-MOL/blob/main/LibMTL/LibMTL/weighting/MoDo.py>`_. | ||
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| .. admonition:: Example (two batches per step) | ||
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| The following example reproduces basic MoDo using two independent mini-batches per step. | ||
| This matches MoDo as described in the paper, and the behavior of the official | ||
| implementation when ``three_grads`` is ``False``. | ||
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| .. testcode:: | ||
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| import torch | ||
| from torch.nn import Linear, MSELoss, ReLU, Sequential | ||
| from torch.optim import SGD | ||
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| from torchjd.aggregation import MoDoWeighting | ||
| from torchjd.autojac import jac | ||
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| # Generate data (8 batches of 16 examples of dim 5) for the sake of the example. | ||
| inputs = torch.randn(8, 16, 5) | ||
| targets = torch.randn(8, 16) | ||
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| model = Sequential(Linear(5, 4), ReLU(), Linear(4, 1)) | ||
| optimizer = SGD(model.parameters()) | ||
| criterion = MSELoss(reduction="none") | ||
| weighting = MoDoWeighting(gamma=0.1, rho=0.0) | ||
| params = list(model.parameters()) | ||
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| # Consume two consecutive (independent) batches per step. | ||
| for i in range(len(inputs) // 2): | ||
| input_1, input_2 = inputs[2 * i], inputs[2 * i + 1] | ||
| target_1, target_2 = targets[2 * i], targets[2 * i + 1] | ||
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| # retain_graph=True so both graphs survive for the backward step below. | ||
| losses_1 = criterion(model(input_1).squeeze(dim=1), target_1) | ||
| jacs_1 = jac(losses_1, params, retain_graph=True) | ||
| J_1 = torch.cat([j.flatten(1) for j in jacs_1], dim=1) | ||
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| losses_2 = criterion(model(input_2).squeeze(dim=1), target_2) | ||
| jacs_2 = jac(losses_2, params, retain_graph=True) | ||
| J_2 = torch.cat([j.flatten(1) for j in jacs_2], dim=1) | ||
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| G = J_1 @ J_2.T | ||
| weights = weighting(G) | ||
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| # Equation 2.9b: the parameter update uses the mean of both batches' losses. | ||
| losses = (losses_1 + losses_2) / 2.0 | ||
| losses.backward(weights) | ||
| optimizer.step() | ||
| optimizer.zero_grad() | ||
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| .. admonition:: Example (three batches per step) | ||
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| The following example reproduces basic MoDo using three independent mini-batches per step, | ||
|
Contributor
There was a problem hiding this comment. Choose a reason for hiding this commentThe reason will be displayed to describe this comment to others. Learn more. Maybe we could add that this is the behavior of MoDo in LibMTL and in the official implementation when three_grads is True. |
||
| keeping the :math:`\lambda` update and the parameter update on separate draws. This matches | ||
| the behavior of LibMTL and of the official implementation when ``three_grads`` is ``True``. | ||
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| .. testcode:: | ||
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| import torch | ||
| from torch.nn import Linear, MSELoss, ReLU, Sequential | ||
| from torch.optim import SGD | ||
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| from torchjd.aggregation import MoDoWeighting | ||
| from torchjd.autojac import jac | ||
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| # Generate data (9 batches of 16 examples of dim 5) for the sake of the example. | ||
| inputs = torch.randn(9, 16, 5) | ||
| targets = torch.randn(9, 16) | ||
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| model = Sequential(Linear(5, 4), ReLU(), Linear(4, 1)) | ||
| optimizer = SGD(model.parameters()) | ||
| criterion = MSELoss(reduction="none") | ||
| weighting = MoDoWeighting(gamma=0.1, rho=0.0) | ||
| params = list(model.parameters()) | ||
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| # Consume three consecutive (independent) batches per step. | ||
| for i in range(len(inputs) // 3): | ||
| input_1, input_2, input_3 = inputs[3 * i], inputs[3 * i + 1], inputs[3 * i + 2] | ||
| target_1, target_2, target_3 = targets[3 * i], targets[3 * i + 1], targets[3 * i + 2] | ||
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| losses_1 = criterion(model(input_1).squeeze(dim=1), target_1) | ||
| jacs_1 = jac(losses_1, params) | ||
| J_1 = torch.cat([j.flatten(1) for j in jacs_1], dim=1) | ||
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| losses_2 = criterion(model(input_2).squeeze(dim=1), target_2) | ||
| jacs_2 = jac(losses_2, params) | ||
| J_2 = torch.cat([j.flatten(1) for j in jacs_2], dim=1) | ||
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| G = J_1 @ J_2.T | ||
| weights = weighting(G) | ||
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| losses_3 = criterion(model(input_3).squeeze(dim=1), target_3) | ||
| losses_3.backward(weights) | ||
| optimizer.step() | ||
| optimizer.zero_grad() | ||
| """ | ||
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| def __init__(self, gamma: float = 0.1, rho: float = 0.1) -> None: | ||
| super().__init__() | ||
| self.gamma = gamma | ||
| self.rho = rho | ||
| self._lambda: Tensor | None = None | ||
| self._state_key: tuple[int, torch.dtype, torch.device] | None = None | ||
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| @property | ||
| def gamma(self) -> float: | ||
| return self._gamma | ||
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| @gamma.setter | ||
| def gamma(self, value: float) -> None: | ||
| if value <= 0.0: | ||
| raise ValueError(f"Attribute `gamma` must be positive. Found gamma={value!r}.") | ||
| self._gamma = value | ||
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| @property | ||
| def rho(self) -> float: | ||
| return self._rho | ||
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| @rho.setter | ||
| def rho(self, value: float) -> None: | ||
| if value < 0.0: | ||
| raise ValueError(f"Attribute `rho` must be non-negative. Found rho={value!r}.") | ||
| self._rho = value | ||
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| def reset(self) -> None: | ||
| """Clears the stored task weights so the next forward starts from uniform.""" | ||
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| self._lambda = None | ||
| self._state_key = None | ||
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| def forward(self, matrix: Matrix, /) -> Tensor: | ||
| self._ensure_state(matrix) | ||
| lambd = cast(Tensor, self._lambda) | ||
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| grad = matrix @ lambd + self._rho * lambd | ||
| lambd = self._projection2simplex(lambd - self._gamma * grad) | ||
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| self._lambda = lambd | ||
| return lambd | ||
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| @staticmethod | ||
| def _projection2simplex(y: Tensor) -> Tensor: | ||
| """Euclidean projection of ``y`` onto the probability simplex.""" | ||
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| m = len(y) | ||
| sorted_y = torch.sort(y, descending=True)[0] | ||
| tmpsum = y.new_zeros(()) | ||
| tmax_f = (torch.sum(y) - 1.0) / m | ||
| for i in range(m - 1): | ||
| tmpsum = tmpsum + sorted_y[i] | ||
| tmax = (tmpsum - 1.0) / (i + 1.0) | ||
| if tmax > sorted_y[i + 1]: | ||
| tmax_f = tmax | ||
| break | ||
| return torch.max(y - tmax_f, y.new_zeros(m)) | ||
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| def _ensure_state(self, matrix: Matrix) -> None: | ||
| key = (matrix.shape[0], matrix.dtype, matrix.device) | ||
| if self._state_key == key and self._lambda is not None: | ||
| return | ||
| self._lambda = matrix.new_full((matrix.shape[0],), 1.0 / matrix.shape[0]) | ||
| self._state_key = key | ||
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| def __repr__(self) -> str: | ||
| return f"{self.__class__.__name__}(gamma={self.gamma!r}, rho={self.rho!r})" | ||
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Maybe we could add that this is MoDo as described in the paper, and it's the behavior of the official implementation when three_grads is False.